List questions from random

Published on 11 Nov 2020 - 16:40

194

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Benford's law not working?

Published on 12 Nov 2020 - 18:43

36

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Series of probabilities

Published on 14 Nov 2020 - 16:00

866

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Using Ito calculus to prove that $\int_0^t W_s^2dW_s = \frac{1}{3} W_t^3 - \int_0^t W_s d_s$

Published on 14 Nov 2020 - 21:00

83

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Complete randomness/disorder and determinism

Published on 21 Nov 2020 - 20:34

56

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Uniform distributed sequences

Published on 03 Dec 2020 - 22:54

1.1k

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Probability of generating a sequence of numbers between 1 and n

Published on 26 Mar 2026 - 7:58

35

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NP problems understanding on specific example

Published on 11 Dec 2020 - 8:51

48

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$X_t$ and $Y_t$ are id for each $t$. $T_1$, $T_2$ are iid. Are $X_{T_1}$, $Y_{T_2}$ id?

Published on 15 Dec 2020 - 16:12

248

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Simultaneous diagonalisation of matrices by diagonalising a random linear combination of these matrices

Published on 16 Dec 2020 - 15:02

35

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In a random walk starting at A and then moving to any adjacent point with equal probability. Find P(reach B before E)

Published on 17 Dec 2020 - 19:18

52

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Probability that a 2-d random variable falls into an area equals the double integral of its PDF?

Published on 25 Dec 2020 - 14:41

105

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Product of random numbers.

Published on 26 Dec 2020 - 17:56

157

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generate any random integer

Published on 27 Dec 2020 - 18:45

27

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Computing random numbers from an arbitrary (non-Gaussian) multivariant CDF

Published on 28 Dec 2020 - 20:25

List Question

Simple Random Walk with equal probability of +1 and -1.

Benford's law not working?

Series of probabilities

Using Ito calculus to prove that $\int_0^t W_s^2dW_s = \frac{1}{3} W_t^3 - \int_0^t W_s d_s$

Complete randomness/disorder and determinism

Uniform distributed sequences

Probability of generating a sequence of numbers between 1 and n

NP problems understanding on specific example

$X_t$ and $Y_t$ are id for each $t$. $T_1$, $T_2$ are iid. Are $X_{T_1}$, $Y_{T_2}$ id?

Simultaneous diagonalisation of matrices by diagonalising a random linear combination of these matrices

In a random walk starting at A and then moving to any adjacent point with equal probability. Find P(reach B before E)

Probability that a 2-d random variable falls into an area equals the double integral of its PDF?

Product of random numbers.

generate any random integer

Computing random numbers from an arbitrary (non-Gaussian) multivariant CDF

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